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Analysis of the Duration and Rest Time of Wheel Chair Para Table Tennis at the Rio 2016 Paralympic Games
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作者 Willian Gabriel Felício da Silva Fábio Tadeu Reina 《Journal of Sports Science》 2018年第4期242-245,共4页
The purpose of this study was to analyse and compare the match characteristics of wheelchair PTT (Para table tennis) classes that played in the team tournament at the Rio 2016 Paralympic. Eight PTT matches of each s... The purpose of this study was to analyse and compare the match characteristics of wheelchair PTT (Para table tennis) classes that played in the team tournament at the Rio 2016 Paralympic. Eight PTT matches of each selected class (1, 2, 4 and 5) were analysed.The variables analysed were DR (duration of rally) and RT (rest time). In observing the characteristics of the matches in Classes 1, 2, 4 and 5, the DR corresponded to 3.4 ± 1.2, 4.2 ± 1.5, 4.5 ± 1.6 and 5.2 ± 1.2 seconds, and RT to 13.8 ± 3.5, 14 ± 3.5, 13.3 ± 3.1 and 12.3± 3.3 seconds. In Classes 1 and 2, significant differences in DR were found, but none in RT (p 〉 0.05). In the DR and RT of classes 4 and 5 there were significant differences (p 〈 0.05). The results indicated that the DR in Classes 1 and 2 were different because of sitting balance due to severe reduction of function in Class 1 playing arm, interfering in the rally and rest. In Classes 4 and 5 the differences in DR and RT were caused by little sitting balance in Class 4. These characteristics should be used by coaches to check the disadvantages that Class 1 presents against Class 2, and the physical limitations of Class 4 that can directly influence DR in the team tournament against athletes with normal trunk muscle function (Class 5). Planned training prescriptions between classes would aim at achieving better sport performance in training and team tournaments. 展开更多
关键词 Para table tennis sitting classes rally rest time
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Is the kinematics of special relativity incomplete? 被引量:1
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作者 Ernst Karl Kunst 《Natural Science》 2014年第4期226-247,共22页
A thorough analysis of composite inertial motion (relativistic sum) within the framework of special relativity leads to the conclusion that every translational motion must be the symmetrically composite relativistic s... A thorough analysis of composite inertial motion (relativistic sum) within the framework of special relativity leads to the conclusion that every translational motion must be the symmetrically composite relativistic sum of a finite number of quanta of velocity. It is shown that the resulting spacetime geometry is Gaussian and the four-vector calculus to have its roots in the complex-number algebra. Furthermore, this results in superluminality of signals travelling at or nearly at the canonical velocity of light between rest frames even if resting to each other. 展开更多
关键词 Special Relativity Quantization of Velocity Absolute Rest Frame Symmetric Minkowsky-Space Duality of Inertial Motion in Dependence on Two-Way or One-Way Measurement Accelerated Propagation in the Galaxy and Beyond Variable Rest time on Earth Rise of Interaction-Radii and Total Cross Sections in High Energy Collision Events
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